Margin (finance)

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Jane buys a share in a company for $100 using $20 of her own money and $80 borrowed from her broker. The net value (the share price minus the amount borrowed) is $20. The broker wants a minimum margin requirement of $10.

Suppose the share price drops to $85. The net value is now only $5 (the previous net value of $20 minus the share's $15 drop in price), so, to maintain the broker's minimum margin, Jane needs to increase this net value to $10 or more, either by selling the share or repaying part of the loan.

Margin buying refers to the buying of securities with cash borrowed from a broker, using other securities as collateral. This has the effect of magnifying any profit or loss made on the securities. The securities serve as collateral for the loan. The net value—the difference between the value of the securities and the loan—is initially equal to the amount of one's own cash used. This difference has to stay above a minimum margin requirement, the purpose of which is to protect the broker against a fall in the value of the securities to the point that the investor can no longer cover the loan.

In the 1920s, margin requirements were loose. In other words, brokers required investors to put in very little of their own money. Whereas today, the Federal Reserve's margin requirement (under Regulation T) limits debt to 50 percent. During the 1920s leverage rates of up to 90 percent debt were not uncommon.[1] When the stock market started to contract, many individuals received margin calls. They had to deliver more money to their brokers or their shares would be sold. Since many individuals did not have the equity to cover their margin positions, their shares were sold, causing further market declines and further margin calls. This was one of the major contributing factors which led to the Stock Market Crash of 1929, which in turn contributed to the Great Depression.[1] However, as reported in Peter Rappoport and Eugene N. White's 1994 paper published in The American Economic Review, "Was the Crash of 1929 Expected",[2] all sources indicate that beginning in either late 1928 or early 1929, "margin requirements began to rise to historic new levels. The typical peak rates on brokers' loans were 40–50 percent. Brokerage houses followed suit and demanded higher margin from investors".

The current liquidating margin is the value of a security's position if the position were liquidated now. In other words, if the holder has a short position, this is the money needed to buy back; if they are long, it is the money they can raise by selling it.

The variation margin or mark to market is not collateral, but a daily payment of profits and losses. Futures are marked-to-market every day, so the current price is compared to the previous day's price. The profit or loss on the day of a position is then paid to or debited from the holder by the futures exchange. This is possible, because the exchange is the central counterparty to all contracts, and the number of long contracts equals the number of short contracts. Certain other exchange traded derivatives, such as options on futures contracts, are marked-to-market in the same way.

The seller of an option has the obligation to deliver the underlying of the option if it is exercised. To ensure they can fulfill this obligation, they have to deposit collateral. This premium margin is equal to the premium that they would need to pay to buy back the option and close out their position.

Additional margin is intended to cover a potential fall in the value of the position on the following trading day. This is calculated as the potential loss in a worst-case scenario.

Enhanced leverage is a strategy offered by some brokers that provides 4:1 or 6:1+ leverage. This requires maintaining two sets of accounts, long and short.

Example 1

An investor sells a call option, where the buyer has the right to buy 100 shares in Universal Widgets S.A. at 90¢. He receives an option premium of 14¢. The value of the option is 14¢, so this is the premium margin. The exchange has calculated, using historical prices, that the option value will not exceed 17¢ the next day, with 99% certainty. Therefore, the additional margin requirement is set at 3¢, and the investor has to post at least 14¢ + 3¢ = 17¢ in his margin account as collateral.

Example 2

Futures contracts on sweet crude oil closed the day at $65. The exchange sets the additional margin requirement at $2, which the holder of a long position pays as collateral in her margin account. A day later, the futures close at $66. The exchange now pays the profit of $1 in the mark-to-market to the holder. The margin account still holds only the $2.

Example 3

An investor is long 50 shares in Universal Widgets Ltd, trading at 120 pence (£1.20) each. The broker sets an additional margin requirement of 20 pence per share, so £10 for the total position. The current liquidating margin is currently £60 "in favour of the investor". The minimum margin requirement is now -£60 + £10 = -£50. In other words, the investor can run a deficit of £50 in his margin account and still fulfil his margin obligations. This is the same as saying he can borrow up to £50 from the broker.

The initial margin requirement is the amount required to be collateralized in order to open a position. Thereafter, the amount required to be kept in collateral until the position is closed is the maintenance requirement. The maintenance requirement is the minimum amount to be collateralized in order to keep an open position and is generally lower than the initial requirement. This allows the price to move against the margin without forcing a margin call immediately after the initial transaction. When the total value of collateral after haircuts dips below the maintenance margin requirement, the position holder must pledge additional collateral to bring their total balance after haircuts back up to or above the initial margin requirement. On instruments determined to be especially risky, however, the regulators, the exchange, or the broker may set the maintenance requirement higher than normal or equal to the initial requirement to reduce their exposure to the risk accepted by the trader. For speculative futures and derivatives clearing accounts, FCMs may charge a premium or margin multiplier to exchange requirements. This is typically 10%-25% added on.

Margin balance is the total balance in a margin account. If the balance is negative, then the amount is owed to the brokerage firm. If the balance is positive, then the money is available to the account holder to reinvest, or is left in the account to earn interest. In terms of futures and cleared derivatives, Margin balance would refer to the total value of collateral pledged to the CCP and or FCM.

When the margin posted in the margin account is below the minimum margin requirement, the broker or exchange issues a margin call. The investors now either have to increase the margin that they have deposited or close out their position. They can do this by selling the securities, options or futures if they are long and by buying them back if they are short. But if they do none of these, then the broker can sell their securities to meet the margin call. If a margin call occurs unexpectedly, it can cause a domino effect of selling which will lead to other margin calls and so forth, effectively crashing an asset class or group of asset classes. The "Bunker Hunt Day" crash of the silver market on Silver Thursday, March 27, 1980 is one such example.

This situation most frequently happens as a result of an adverse change in the market value of the leveraged asset or contract. It could also happen when the margin requirement is raised, either due to increased volatility or due to legislation. In extreme cases, certain securities may cease to qualify for margin trading; in such a case, the brokerage will require the trader to either fully fund their position, or to liquidate it.[3]

So the maintenance margin requirement uses the variables above to form a ratio that investors have to abide by in order to keep the account active.

Assume the maintenance margin requirement is 25%. That means the customer has to maintain Net Value equal to 25% of the total stock equity. That means they have to maintain net equity of $50,000 × 0.25 = $12,500. So at what price would the investor be getting a margin call? For stock price P the stock equity will be (in this example) 1,000P.

(Current Market Value − Amount Borrowed) / Current Market Value = 25%

(1,000P - 20,000) / 1000P = 0.25

(1,000P - 20,000) = 250P

750P = $20,000

P = $20,000/750 = $26.66 / share

So if the stock price drops from $50 to $26.66, investors will be called to add additional funds to the account to make up for the loss in stock equity.

Alternatively, one can calculate P using where P0 is the initial price of the stock. Let's use the same example to demonstrate this:

Margin requirements are reduced for positions that offset each other. For instance spread traders who have offsetting futures contracts do not have to deposit collateral both for their short position and their long position. The exchange calculates the loss in a worst-case scenario of the total position. Similarly an investor who creates a collar has reduced risk since any loss on the call is offset by a gain in the stock, and a large loss in the stock is offset by a gain on the put; in general, covered calls have less strict requirements than naked call writing.

The margin-equity ratio is a term used by speculators, representing the amount of their trading capital that is being held as margin at any particular time. Traders would rarely (and unadvisedly) hold 100% of their capital as margin. The probability of losing their entire capital at some point would be high. By contrast, if the margin-equity ratio is so low as to make the trader's capital equal to the value of the futures contract itself, then they would not profit from the inherent leverage implicit in futures trading. A conservative trader might hold a margin-equity ratio of 15%, while a more aggressive trader might hold 40%.

Return on margin (ROM) is often used to judge performance because it represents the net gain or net loss compared to the exchange's perceived risk as reflected in required margin. ROM may be calculated (realized return) / (initial margin). The annualized ROM is equal to

(ROM + 1)(1/trade duration in years) - 1

For example if a trader earns 10% on margin in two months, that would be about 77% annualized

Annualized ROM = (ROM +1)1/(2/12) - 1

that is, Annualized ROM = 1.16 - 1 = 77%

Sometimes, return on margin will also take into account peripheral charges such as brokerage fees and interest paid on the sum borrowed. The margin interest rate is usually based on the broker's call.